The equipotential contours in a region of space that contains an electric field are shown in the figure at evenly spaced voltage intervals, Vo = 110 V. A point charge, q = 390 μC, is placed in the electric field and moved from one labeled point to another. (a) Charge moves from A to B? WA-to-B = (b) Charge moves from A to C? Calculate the work done ON the point charge BY the electric field for each of the following cases. WA-to-C = (c) Charge moves from A to D? WA-to-D= (b) Charge moves from D to C? WD-to-C = -Vo -2Vo J -3V A B D 3V 2V0 Vo OV

The equipotential contours in a region of space that contains an electric field are shown in the figure at evenly spaced voltage intervals, Vo = 110 V. A point charge, q = 390 μC, is placed in the electric field and moved from one labeled point to another. (a) Charge moves from A to B? WA-to-B = (b) Charge moves from A to C? Calculate the work done ON the point charge BY the electric field for each of the following cases. WA-to-C = (c) Charge moves from A to D? WA-to-D= (b) Charge moves from D to C? WD-to-C = -Vo -2Vo J -3V A B D 3V 2V0 Vo OV

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

The equipotential lines in a region of electric field are shown in the diagram below. For each path indicated below, what is the work done by the electric field in moving a charge q = +4.1 × 10-7 C along that path? Here Vo = +140 V. -Vo -2Vo (a) from A to B W = AB = -3Vo (b) from A to C WAC (c) from A to D WAD = (d) from D to C WDC J J J A B D 3Vo 2V0 Vo OV
Batteries do work to separate electric charge across its terminals (that's why one terminal is labeled "+" and the other is labeled "-"). The resulting charge separation creates an electric field that free charges follow to minimize the charge separation created by the battery. An ideal battery is able to separate charges by an amount of 7.09 Volts (in other words, the battery maintains a potential difference of 7.09 Volts), how much work does the battery do on a 186 mC (milliCoulomb) charge? Note: It is understood that the unit of your answer is in Joules (J), however do not explicitly include units in your answer. Enter only a number.
The figure below shows equipotential contours in the region of space surrounding two charged conductors. 15.0 V 10.0 V OV 30.0 V 35.0 V 45.0 V 20.0 V 25.0 V Find the work WAB in electron volts done by the electric force on a pr that moves from point A to point B. Similarly, find WAC, WAD, and W, (Assume the proton starts and stops at rest. Enter your answers in e' HINT (a) w AB ev (b) WAC ev (c) WAD eV
Batteries do work to separate electric charge across its terminals (that's why one terminal is labeled "+" and the other is labeled "-"). The resulting charge separation creates an electric field that free charges follow to minimize the charge separation created by the battery. An ideal battery is able to separate charges by an amount of 10.14 Volts (in other words, the battery maintains a potential difference of 10.14 Volts), how much work does the battery do on a 264 mC (milliCoulomb) charge?
Equally spaced equipotential lines are shown spaced 3 centimeters apart. A path is shown from point "A" to point "B". Point "B" is 2 centimeters to the right of point "A". You move a 120 microcoulomb charge along the path. Calculate the work that you would have to do to move the 120 µC charge from point "A" to point "B". OV 3 cm 50 V 3 сm 100 V 3 cm 150 V A 2 cm 3 ст 200 V + 0.024 J 0.024 J 0.012 J + 0.012 J + 0.036 J Activate Windows
The equipotential lines in a region of electric field are shown in the diagram below. For each path indicated below, what is the work done by the electric field in moving a charge q = +6.4 x 107 C along that path? Here Vo = +110 V. -Vo -2V -3V (a) from A to B WAB = (b) from A to C WAC = (c) from A to D WAD= (d) from D to C WDC = J A D 3V 2V0 Vo OV
Problem 3: Figure below shows equipotential contours in the region of space surrounding two charged conductors. Find a) the work WAB done by the electric force on a proton that moves from point A to point B. Similarly, find b) WAC c) WAD d) WAE Express all of your results in eV units (electron-volts). 30.0 V 20.0 V ov 40.0 V 50.0 V D 60.0 V 70.0 V 90.0 V E
If the electric field is 12 V/m in the positive x-direction, what is the potential difference between the origin, (0, 0), and the point (3.0 m, 4.0 m)? Please Needs Complete typed solution with 100 % accuracy.
A point in space has an electric potential of 150 V and this point is 0.04 meter from an electric charge. What is the magnitude of that electric charge? Express your answer in nano(n)
For the following situations, consider moving a positive charge from very far away to the origin along the y-axis. For which situation would you do the most work?
How much work does the electric field do in moving a +7.2 µC charge from ground (0 V)to a point where the potential is +58V higher? Pay attention to magnitude and sign.
Equal mass Q and 2Q charges start to move from the Vb potential plate (from the left plate) to the Va potential plate (to the right plate), as shown in the figure. If the kinetic energy of charge Q when it reaches plate Va is 1 J, what is the kinetic energy of charge 2Q when it reaches plate Va?